Could M-Dimensional Time Change Our Understanding of Spacetime?

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SUMMARY

The discussion centers on the concept of M-dimensional time and its implications for our understanding of spacetime, referencing F-theory developed by Cumrun Vafa. The conversation highlights the distinction between time as a parameter versus a dimension, emphasizing that while space has three degrees of freedom, time operates differently. The mathematical representation of spacetime is explored, revealing how time can be reinterpreted through various dimensions, leading to a deeper inquiry into the nature of time in physics.

PREREQUISITES
  • Understanding of F-theory and its implications in theoretical physics
  • Familiarity with the mathematical representation of spacetime, specifically the equation s² = - (ct)² + x² + y² + z²
  • Knowledge of the distinction between dimensions and parameters in physics
  • Basic principles of relativity and quantum mechanics
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  • Research F-theory and its applications in modern physics
  • Study the mathematical implications of higher-dimensional spacetime
  • Explore the concept of time as a parameter versus a dimension in physics
  • Investigate the relationship between quantum mechanics and spacetime theories
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The discussion is beneficial for theoretical physicists, cosmologists, and students of advanced physics who are exploring the complexities of spacetime and the nature of time in relation to dimensions.

goldeng8
The idea of 3,4,...11 dimensional spacetime has been around for a while.

This always means (N-1)-dimensional space, with the usual addition of time as one dimensional.

Are there any serious thoughts on the possibility of M-dimensional time, and what this would mean in the physical world?

(Maybe this is somewhat of a parallel discussion to the earlier post of 'imaginary time' here, but I decided to start a new thread anyway)
 
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F theory

there's a theory that adds another time dimension and it's called f theory.
the developer of theory is cumrun vafa.
 
Here is something to contemplate.

The four dimensions of basic relativity are ct, x, y, z. Though often called one time dimension and three space dimensions, in fact, 'ct' is a space dimension (speed times time). A famous relativity space invariant equation is

s2 = - (ct)2 + x2 + y2 + z2

Now represent this by substituting uniform variable names from

x0 <== ct
x1 <== x
x2 <== y
x3 <== z

Here is the result.

s2 = - x02 + x12 + x22 + x32

Every term is a space term.

But it can all be rewritten in time dimensions.

&TAU <== is/c
t0 <== t
t1 <== x/c
t2 <== y/c
t3 <== z/c

The result.

&TAU2 = + t02 - t12 - t22 - t32

This is a relativity time invariant equation using four time dimensions.
 
This has few to be with the subject however, when I was 'studiying' Quantum Mechanics, one day my teacher told (looking at me when I was about to fall asleep) that the time was not a dimension, it was a parameter. I never understood what he was talking about that day.
 
Originally posted by Doctor Luz
This has few to be with the subject however, when I was 'studiying' Quantum Mechanics, one day my teacher told (looking at me when I was about to fall asleep) that the time was not a dimension, it was a parameter. I never understood what he was talking about that day.

Your teacher was right. Space has three degrees of freedom, that is what a dimension is, a degree of freedom. But you can't move around in time the same way, if you move around in space a lot you change your movement in time some, but bsically you move through time at the same rate, whether you want to or not.
 

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